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96 lines
1.7 KiB
Idris
96 lines
1.7 KiB
Idris
module RLE
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import Decidable.Equality
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rep : Nat -> a -> List a
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data RunLength : List a -> Type where
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Empty : RunLength []
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Run : (n : Nat) -> (x : a) -> (rest : RunLength more) ->
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RunLength (rep n x ++ more)
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data Singleton : a -> Type where
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Val : (x : a) -> Singleton x
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uncompress : RunLength xs -> Singleton xs
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{-
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rle : DecEq a => (xs : List a) -> RLE xs
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rle [] = Empty
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rle (x :: xs) with (rle xs)
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rle (x :: []) | Empty = Run 1 x Empty
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rle (x :: (rep n y ++ more)) | (Run n y comp) with (decEq x y)
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rle (y :: (rep n y ++ more)) | (Run n y comp) | (Yes Refl)
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= Run (S n) y comp
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rle (x :: (rep n y ++ more)) | (Run n y comp) | (No contra)
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= Run 1 x $ Run n y comp
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data Singleton : a -> Type where
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Val : (x : a) -> Singleton x
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uncompress : RLE xs -> Singleton xs
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-- uncompress Empty = Val []
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-- uncompress (Run n x comp)
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-- = let Val rec = uncompress comp in
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-- Val (rep n x ++ rec)
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uncompressHelp : (x : a) -> RLE more -> (n : Nat) -> Singleton more -> Singleton (rep n x ++ more)
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uncompressHelp x comp n (Val _) = Val (rep n x ++ more)
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uncompress' : RLE xs -> Singleton xs
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uncompress' Empty = Val []
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uncompress' (Run n x comp)
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= let rec = uncompress' comp in
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uncompressHelp x comp n rec
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{-
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rle [] = Empty
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rle (x :: xs) with (rle xs)
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rle (x :: []) | Empty = Run 1 x Empty
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rle (x :: (rep n y ++ more)) | (Run n y comp) with (decEq x y)
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rle (y :: (rep n y ++ more)) | (Run n y comp) | (Yes Refl)
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= Run (S n) y comp
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rle (x :: (rep n y ++ more)) | (Run n y comp) | (No contra)
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= Run 1 x $ Run n y comp
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uncompress Empty = Val []
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uncompress (Run n x comp)
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= let Val uncomp = uncompress comp in
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Val (rep n x ++ uncomp)
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-}
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-}
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